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基于密度泛函理论并使用混合交换关联核处理色散项的对称适配微扰理论的实现。

Implementation of symmetry-adapted perturbation theory based on density functional theory and using hybrid exchange-correlation kernels for dispersion terms.

作者信息

Xie Yi, Smith Daniel G A, Sherrill C David

机构信息

Center for Computational Molecular Science and Technology, School of Chemistry and Biochemistry, School of Computational Science and Engineering, Georgia Institute of Technology, Atlanta, Georgia 30332-0400, USA.

出版信息

J Chem Phys. 2022 Jul 14;157(2):024801. doi: 10.1063/5.0090688.

Abstract

We report the implementation of a symmetry-adapted perturbation theory algorithm based on a density functional theory [SAPT(DFT)] description of monomers. The implementation adopts a density-fitting treatment of hybrid exchange-correlation kernels to enable the description of monomers with hybrid functionals, as in the algorithm by Bukowski, Podeszwa, and Szalewicz [Chem. Phys. Lett. 414, 111 (2005)]. We have improved the algorithm by increasing numerical stability with QR factorization and optimized the computation of the exchange-correlation kernel with its 2-index density-fitted representation. The algorithm scales as O(N) formally and is usable for systems with up to ∼3000 basis functions, as demonstrated for the C-buckycatcher complex with the aug-cc-pVDZ basis set. The hybrid-kernel-based SAPT(DFT) algorithm is shown to be as accurate as SAPT(DFT) implementations based on local effective exact exchange potentials obtained from the local Hartree-Fock (LHF) method while avoiding the lower-scaling [O(N)] but iterative and sometimes hard-to-converge LHF process. The hybrid-kernel algorithm outperforms Hartree-Fock-based SAPT (SAPT0) for the S66 test set, and its accuracy is comparable to the many-body perturbation theory based SAPT2+ approach, which scales as O(N), although SAPT2+ exhibits a more narrow distribution of errors.

摘要

我们报告了一种基于单体密度泛函理论描述的对称适配微扰理论算法[SAPT(DFT)]的实现。该实现采用了混合交换相关核的密度拟合处理,以便能够像Bukowski、Podeszwa和Szalewicz在算法中那样用混合泛函描述单体[《化学物理快报》414, 111 (2005)]。我们通过使用QR分解提高数值稳定性改进了该算法,并利用其二指标密度拟合表示优化了交换相关核的计算。该算法形式上按O(N)缩放,可用于基函数数量多达约3000个的系统,以采用aug-cc-pVDZ基组的C-巴基捕集器复合物为例进行了展示。基于混合核的SAPT(DFT)算法被证明与基于从局部哈特里-福克(LHF)方法获得的局部有效精确交换势的SAPT(DFT)实现一样准确,同时避免了缩放比例较低的[O(N)]但具有迭代性且有时难以收敛的LHF过程。对于S66测试集,混合核算法优于基于哈特里-福克的SAPT(SAPT0),其准确性与按O(N)缩放的基于多体微扰理论的SAPT2+方法相当,尽管SAPT2+的误差分布更窄。

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